Smoothing variational splines

Applied Mathematics Letters

Volumn 13, Issue 2, 2000, Pages 71-75

  Kouibia, A ^a   Pasadas, M ^a  

^a UNIVERSITY OF GRANADA   (Spain)

Author keywords

Approximation; Smoothing; Variational spline

Indexed keywords

EID: 0002361406     PISSN: 08939659     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0893-9659(99)00167-6     Document Type: Article

References (9)

1. M. Attéia, Fonctions splines definies sur un ensemble convexe, Numer. Math. 12, 192-210 (1968).
2. J. Duchon, Interpolation des fonctions de deux variables suivant le principe de la flexion des plaques minces, R.A.I.R.O. 10 (12), 5-12 (1976).
3. n, Publication UA 1204 86 (2) (1986).
4. G. Greiner, Surface construction based on variational principles, In Wavelets Images and Surfaces Fitting, (Edited by P.J. Laurent, A. Le Méhauté and L.L. Shumaker), pp. 277-286, (1994).
5. m-splines, In Mathematical Methods for Curves and Surfaces II, (Edited by M. Daehlen, T. Lyche and L.L. Schumaker), pp. 295-302, Vanderbilt University Press, Nashville, TN, (1998).
6. m-spline with tangent conditions, In Mathematical Methods in CAGD III, (Edited by M. Daehlen, T. Lyche and L.L. Schumaker), pp. 403-412, (1995).
7. P.G. Ciarlet, The Finite Element Method for Elliptic Problems, North-Holland, (1978).
8. C. deBoor, A Practical Guide to Splines, Springer-Verlag, New York, (1978).
9. R. Arcangéli, R. Manzanilla and J.J. Torrens, Approximation spline de surfaces de type explicite comportant des failles, Mathematical Modelling and Numerical Analysis 31 (5), 643-676 (1997).